The generator matrix

 1  0  0  1  1  1 2X  1  1  0  1  1  2 X+2  1 3X+2  X  1 X+2  1  1 3X+2  1 2X  1  1  1 3X+2  1  1  1  1  1 2X+2  1  1  2  1 2X+2  1  X 3X  1  1  1 2X+2  0  1  1 2X+2  1 X+2  1  X  1  1 3X+2  1  1  1  1 2X+2 3X 3X+2  1  2  1  1 3X  1  2  X  1  1  1  1  1  1  1  1  1  2 2X+2  1  1  1  1 3X  1  X 2X+2  2 X+2 X+2  1
 0  1  0 2X 2X+3  3  1  X 3X 3X 3X+3 X+3  1  1 2X+2  1 3X X+1  1  2 2X+1  1  X  1  2 3X+1 2X+3  2 3X  3 X+2 2X+1 X+2  1  1  0  X 3X+2  1  1  1  1 3X X+1 3X+1 2X+2  1 X+3  0  1  3 2X 2X+2  1  1 3X+3 3X+2 2X+3  X X+1 2X  1  1 3X 2X+1  1 3X+3 3X+2  1 3X  1 X+2 3X+3  0 X+1 3X+2 2X+2 X+1 2X+1 X+3 X+2 3X+2  1  X  2 2X+2 X+2  1  3  0  1 2X  1  1  0
 0  0  1 3X+1 X+1 2X 3X+1 3X 2X+3  1  3  X X+2 2X+1 3X X+2  1 X+3 X+1 2X+1  X  2  2  3 3X+3 3X+2  3  1 3X+3 X+2 3X 2X 2X+1  2 X+3  1  1  0  3 2X+3 3X 2X+2 3X+1 2X  3  1 X+2 X+3  2 3X+3 2X+2  1 X+2 2X+3 2X+1  0  1  X 3X+2 X+1 3X+2  X X+1  1 3X+2  0 2X+2 2X+3  1  0 2X+1  1 X+2 3X 2X+1 2X+2 X+1 3X+1 3X+1 3X+1 X+1  1 X+1 2X+1  2 2X+3 3X+3  0 2X+1  1 2X  1 3X  3  0

generates a code of length 95 over Z4[X]/(X^2+2X+2) who´s minimum homogenous weight is 91.

Homogenous weight enumerator: w(x)=1x^0+264x^91+698x^92+634x^93+634x^94+384x^95+402x^96+256x^97+222x^98+172x^99+160x^100+54x^101+92x^102+60x^103+24x^104+32x^105+3x^106+2x^108+1x^112+1x^114

The gray image is a code over GF(2) with n=760, k=12 and d=364.
This code was found by Heurico 1.16 in 0.609 seconds.